Use log to solve 2.647*0.00921/0.05738
log(2.647) + log(0.00921) - log(0.05738) = log of solution
Hmm, well, if you really want to use a log to solve this, we can give it a try. But I must warn you, this might get a little "logarithmic." Okay, here we go!
To solve this using the logarithm, we can rewrite the expression in terms of log base 10. So, let's use the following formula: log(base b) of (x/y) = log(base b) of x - log(base b) of y.
So, based on that, we can rewrite the problem as:
log(2.647) - log(0.00921) + log(0.05738)
Now, you just need to grab your trusty calculator or Google, type in these logarithms, and voila! You'll have your answer. And remember, if you run into any logarithmic adventures along the way, just keep calm and calculate on!
To solve the expression 2.647 * 0.00921 / 0.05738 using logarithms, we can follow these steps:
Step 1: Calculate the numerator: 2.647 * 0.00921 = 0.02437887.
Step 2: Calculate the denominator: 0.02437887 / 0.05738 = 0.424321744.
So, the expression simplifies to 0.424321744.
Please note that logarithms are not needed in this case, as the expression can be evaluated directly without their use.
To solve the expression 2.647 * 0.00921 / 0.05738 using logarithms, we can use the properties of logarithms to simplify the computation.
Step 1: Take the logarithm (base 10) of the entire expression.
log(2.647 * 0.00921 / 0.05738)
Step 2: Apply the logarithm properties to simplify the expression.
log(2.647) + log(0.00921) - log(0.05738)
Step 3: Calculate the logarithm of each individual number using a calculator.
log(2.647) = 0.4226
log(0.00921) = -2.0358
log(0.05738) = -1.2405
Step 4: Substitute the logarithmic values back into the expression.
0.4226 + (-2.0358) - (-1.2405)
Step 5: Simplify the expression.
0.4226 - 2.0358 + 1.2405
Step 6: Calculate the final result.
-0.3727
Therefore, log(2.647 * 0.00921 / 0.05738) is approximately equal to -0.3727.